Kant’s Mathematical World - Title page

pp iii-iii

Copyright page

pp iv-iv

Dedication

pp v-vi

Contents

pp vii-x

Preface and Acknowledgments

pp xi-xiv

1 - Introduction

pp 1-26

Part I - Mathematics, Magnitudes, and the Conditions of Experience

pp 27-160

2 - Space, Time, and Mathematics in the Critique of Pure Reason

pp 29-57

3 - Magnitudes, Mathematics, and Experience in the Axioms of Intuition

pp 58-86

4 - Extensive and Intensive Magnitudes and Continuity

pp 87-120

5 - Conceptual and Intuitive Representation

pp 121-160

Interlude - The Greek Mathematical Tradition as Background to Kant

pp 161-194

6 - Euclid, the Euclidean Mathematical Tradition, and the Theory of Magnitudes

pp 163-194

Part II - Kant’s Theory of Magnitudes, Intuition, and Measurement

pp 195-285

7 - Kant’s Reworking of the Theory of Magnitudes

pp 197-218

8 - Kant’s Revision of the Metaphysics of Quantity

pp 219-239

9 - From Mereology to Mathematics

pp 240-280

10 - Concluding Remarks

pp 281-285

Bibliography

pp 286-293

Index

pp 294-302